D. Suprijanto

activity

20102021

most citedLinear Continuous Sliding Mode-based Attitude Controller with Modified Rodrigues Parameters Feedback

4 citations · 10 across the 10 of their papers we have counts for

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cs.IT2026

New optimal linear codes over $\ZZ_4$

Hopein Christofen Tang, Djoko Suprijanto

In this work, we present novel approaches for constructing linear codes over $\ZZ_4$ from the known ones. We succeeded in obtaining new linear codes, many of which are optimal. In…

cs.IT2026

Self-dual double cyclic codes over $F_{q}$

Ricky Aditya, Aleams Barra, Djoko Suprijanto

This article focuses specifically on the study of self-dual double cyclic codes over a finite field $F_{q}$ . A self-dual double cyclic code is a double cyclic code that is e…

cs.IT2021

On bases and the dimensions of twisted centralizer codes

Ahmad Muchlis, Galih Pradananta, Pudji Astuti +1

Alahmadi et al. ["Twisted centralizer codes", \emph{Linear Algebra and its Applications} {\bf 524} (2017) 235-249.] introduced the notion of twisted centralizer codes, $\mathcal{C}…

cs.IT2019

Linear codes over the ring $Z_{4} + u Z_{4} + v Z_{4} + w Z_{4} + uv Z_{4} + u w Z_{4} + v w Z_{4} + uv w Z_{4}$

Bustomi, Aditya Purwa Santika, Djoko Suprijanto

We investigate linear codes over the ring $Z_{4} + u Z_{4} + v Z_{4} + w Z_{4} + uv Z_{4} + u w Z_{4} + v w Z_{4} + uv w Z_{4}$ , with…

cs.IT2019

Codes over an algebra over ring

Irwansyah, Djoko Suprijanto

In this paper, we consider some structures of linear codes over the ring $R_{k} = R [v_{1}, \dots, v_{k}],$ where $v_{i}^{2} = v_{i}$ forall $i = 1, \dots, k),$ and $R$ is a finite commutative…

cs.IT2017★ 2 cited

Structure of linear codes over the ring $B_{k}$

Irwansyah, Djoko Suprijanto

We study the structure of linear codes over the ring $B_{k}$ which is defined by $F_{p^{r}} [v_{1}, v_{2}, \dots, v_{k}] / ⟨ v_{i}^{2} = v_{i}, v_{i} v_{j} = v_{j} v_{i} ⟩_{i, j = 1}^{k} .$ In order t…